From facedcb017c182dff3a0de5e5eb86dfe80aa1e88 Mon Sep 17 00:00:00 2001
From: Pierre Kunzli <pierre.kuenzli@unige.ch>
Date: Thu, 13 Oct 2022 20:10:10 +0200
Subject: [PATCH] explicitation des parties non obligatoires

---
 Programmation/Exercices/serie_01.pdf | Bin 150309 -> 150309 bytes
 Programmation/Exercices/serie_02.md  |  15 +++++++++++----
 Programmation/Exercices/serie_02.pdf | Bin 238689 -> 239872 bytes
 Programmation/Exercices/serie_03.md  |  10 +++++++---
 Programmation/Exercices/serie_03.pdf | Bin 183117 -> 183326 bytes
 Programmation/Exercices/serie_04.md  |  15 +++++++++++----
 Programmation/Exercices/serie_04.pdf | Bin 178116 -> 179359 bytes
 Programmation/Exercices/serie_05.md  |   8 ++++++--
 Programmation/Exercices/serie_05.pdf | Bin 135365 -> 135879 bytes
 9 files changed, 35 insertions(+), 13 deletions(-)

diff --git a/Programmation/Exercices/serie_01.pdf b/Programmation/Exercices/serie_01.pdf
index 79ae31185c55d6380a160981d014c7e6da88c986..dae7f7edbbe5bd67fc8891c7173f173c9d46c008 100644
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diff --git a/Programmation/Exercices/serie_02.md b/Programmation/Exercices/serie_02.md
index 38c45a2..d1b97b9 100644
--- a/Programmation/Exercices/serie_02.md
+++ b/Programmation/Exercices/serie_02.md
@@ -60,10 +60,17 @@ A la compilation il faut également ajouter le flag `-lm` pour générer correct
   petit que zéro ou plus grand que le nombre maximal autorisé. Si un de ces
   deux cas se présente, le programme affichera un message d'avertissement à
   l'utilisateur·trice[^1] afin de lui rappeler les règles.
-- Chercher le moyen de trouver le nombre caché de manière optimale en moyenne. 
-- Afficher en fin de partie le nombre de coups mis par le joueur pour découvrir le nombre secret, ainsi que le nombre de coups optimal maximal théorique permettant de déterminer le nombre secret.
+- Afficher en fin de partie le nombre de coups mis par le joueur pour découvrir le nombre secret
 
-# Exercice supplémentaire
+# Partie bonus
+
+Cette partie n'est pas obligatoire. Vous pouvez la faire si vous souhaitez aller plus loin.
+
+## Nombre de coup optimal
+
+Chercher le moyen de trouver le nombre caché de manière optimale en moyenne. Afficher le nombre de coups optimal maximal théorique permettant de déterminer le nombre secret.
+
+## L'ordinateur joue contre l'utilisateur
 
 Une fois ce qui précède terminé, échangez les rôles!
 
@@ -71,7 +78,7 @@ Une fois ce qui précède terminé, échangez les rôles!
 rôles. Afin de signifier à l'ordinateur que le nombre est plus grand ou plus
 petit, l'utilisateur·trice rentre `<` ou `>` respectivement et `=` en cas de victoire de
 l'ordinateur (il se pourrait que le type `char` vous soit utile). 
-Implémentez différentes stratégies pour l'ordinateur (recherche
+Implémenter différentes stratégies pour l'ordinateur (recherche
 exhaustive, bisection, etc.).
 
 [^1]: Par exemple: "Vous devez entrer un nombre plus grand ou égal à zéro." ou "Vous devez entrer un nombre plus petit que 'max'.".
diff --git a/Programmation/Exercices/serie_02.pdf b/Programmation/Exercices/serie_02.pdf
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diff --git a/Programmation/Exercices/serie_03.md b/Programmation/Exercices/serie_03.md
index 71ae7ac..10856f3 100644
--- a/Programmation/Exercices/serie_03.md
+++ b/Programmation/Exercices/serie_03.md
@@ -8,10 +8,10 @@ date: 27.09.2022
 
 - Utilisation de boucles, tests et nombres aléatoires
 
-# 1 - Estimation de $\pi$ à l'aide de séries numériques
+# Estimation de $\pi$ à l'aide de séries numériques
 
 Ecrire un programme qui calcule différentes approximations de la valeur de $\pi$ en vous servant des formules
-ci-dessous. La constante `M_PI` est déclaré dans le header `<math.h>`, utiliser cette valeur comme référence pour estrimer l'erreur
+ci-dessous. La constante `M_PI` est déclaré dans le header `<math.h>`, utiliser cette valeur comme référence pour estimer l'erreur
 dans les approximations.
 
 ## Formules
@@ -34,7 +34,11 @@ Pour exécuter votre programme, vous aurez besoin de la librairie `math` :
 
 Vous aurez également besoin des fonctions `pow` et `sqrt`. Utiliser `man 3 pow` et `man 3 sqrt` pour obtenir la documentation de ces fonctions.
 
-# 2 - Estimation de $\pi$ par la méthode de Monte-Carlo
+# Partie bonus
+
+Cette partie n'est pas obligatoire. Vous pouvez la faire si vous souhaitez aller plus loin.
+
+## Estimation de $\pi$ par la méthode de Monte-Carlo
 
 Considérons le carré $C = [-1, 1] x [-1, 1]$. Si on tire une probabilité uniforme un point (x, y), quelle est la
 probabilité que ce point tombe dans le disque $D$ de rayon 1 centré en (0, 0) ? Cette probabilité est en fait
diff --git a/Programmation/Exercices/serie_03.pdf b/Programmation/Exercices/serie_03.pdf
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diff --git a/Programmation/Exercices/serie_04.md b/Programmation/Exercices/serie_04.md
index 40d2072..9425e97 100644
--- a/Programmation/Exercices/serie_04.md
+++ b/Programmation/Exercices/serie_04.md
@@ -8,6 +8,7 @@ date: 04.10.2022
 
 - Utilisation de tableaux statiques unidimensionnels.
 - Utilisation de fonctions.
+- Implémentation d'un algorithme de tri.
 
 # Énoncé
 
@@ -29,13 +30,19 @@ int tab[size];
 4. Trouver le plus petit élément de `tab`{.C}.
 5. Rechercher dans `tab`{.C} un  élément entré au clavier par l'utilisateur et afficher l'indice de la première occurrence.
 6. Calculer la moyenne des éléments de `tab`{.C}.
-7. Calculer la variance des éléments de `tab`{.C}. La variance `var`{.C} des éléments de `tab`{.C} est définie par la formule:
+7. Trier les  éléments de `tab`{.C} par ordre croissant selon l'algorithme vu en cours (tri par sélection).
+8. Écrire une fonction pour chacun des points précédents.
+
+# Partie bonus
+
+Cette partie n'est pas obligatoire. Vous pouvez la faire si vous souhaitez aller plus loin.
+
+9. Calculer la variance des éléments de `tab`{.C}. La variance `var`{.C} des éléments de `tab`{.C} est définie par la formule:
 $$
 \mathrm{var}=\frac{1}{\mathrm{size}}\sum_{i=0}^{\mathrm{size}-1}(\mathrm{tab}[i]-\mathrm{tab}_m)^2,
 $$
 où $\mathrm{tab}_m$ désigne la moyenne des éléments de `tab`{.C} et $\mathrm{tab}[i]$ est le $i$-ème élément de `tab`{.C}.
-8. Trier les  éléments de `tab`{.C} par ordre croissant selon l'algorithme vu en cours (tri par sélection).
-9. Trouver l'élément médian du tableau `tab`{.C}. Après avoir trié le tableau `tab`{.C}, l'élément médian est défini comme étant la valeur:
+10. Trouver l'élément médian du tableau `tab`{.C}. Après avoir trié le tableau `tab`{.C}, l'élément médian est défini comme étant la valeur:
     - `tab[(size-1)/2]`{.C} si `size`{.C} est impair
     - `(tab[(size-1)/2] + tab[size/2])/2.0`{.C} si `size`{.C} est pair.
 
@@ -48,7 +55,7 @@ où $\mathrm{tab}_m$ désigne la moyenne des éléments de `tab`{.C} et $\mathrm
 
 : L'élément médian de ce tableau vaut: 3.
 
-10.  Écrire une fonction pour chacun des points précédents.
+
 11.  Vérifier que le générateur de nombres aléatoires
 `rand()`{.C} est équitable.  Pour cela, utiliser un 
 tableau d'entiers `histo`{.C} pour comptabiliser le 
diff --git a/Programmation/Exercices/serie_04.pdf b/Programmation/Exercices/serie_04.pdf
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diff --git a/Programmation/Exercices/serie_05.md b/Programmation/Exercices/serie_05.md
index 53c955a..d3c1b3a 100644
--- a/Programmation/Exercices/serie_05.md
+++ b/Programmation/Exercices/serie_05.md
@@ -36,11 +36,15 @@ A . * . . . * . .
 
 Décomposez la résolution du problème en plusieurs fonctions. Par exemple, faites une fonction pour l'affichage du tableau.
 
-# Le problème des 8 reines (pour les plus avancés)
+# Partie bonus
+
+Cette partie n'est pas obligatoire. Vous pouvez la faire si vous souhaitez aller plus loin.
+
+## Le problème des 8 reines (pour les plus avancés)
 
 A partir de la position d'une reine, le programme doit trouver où placer 7 autres reines sur l'échiquier sans qu'elles ne se menacent mutuellement.
 
-# Le problème des N reines
+## Le problème des N reines
 
 Pour aller plus loin, réfléchissez à un algorithme permettant de gérer le cas général de N reines sur un échiquier de N cases de côté. Peut-on réger 1000, 10000, 100000 reines ?
 
diff --git a/Programmation/Exercices/serie_05.pdf b/Programmation/Exercices/serie_05.pdf
index 33caab9ab2d4cca6cedcec3b9215eb4410cba429..717eeda59fdabfbfa18d9bd434183e13a43dfe69 100644
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